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The ratio of kinetic energy and potential energy of an electron in a Bohr of a hydrogen -like species isA. `1//2`B. `-1//2`C. `1`D. `-1` |
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Answer» Correct Answer - B `[{:(PE= - (Ze^(2))/(r_(n))","KE = (1)/(2)(Ze^(2))/(r_(n))),(E_(Total) = (-Ze^(2))/(r_(n)) + (1)/(2)(Ze^(2))/(r_(n)) = (-Ze^(2))/(r_(n))),(E_(Total) = (1)/(2) PE),(KE = - (1)/(2)PE):}]` `(KE)/(PE) = (1)/(2)(Ze^(2))/(r_(n))//(-Ze^(2))/(2r_(n)) = - (1)/(2)` |
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